0.00
H-ket equal E-Ket
Apr 3, 2025(1y)
Apr 3, 2027(249d)
Combat
Kills0
Losses4
Efficiency0%
ISK
Destroyed0
Lost673.7k
ISK Eff.0%
Solo
Solo Kills0
Solo Ratio0%
Final Blows0
Points0
Other
NPC Losses0
NPC Loss Ratio0%
Avg Kills/Day0.00
ActivityInactive
Gallente
Gallente
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H-ket equal E-Ket
Birthday
Apr 3, 2025 (1 years old)
Next Birthday
Apr 3, 2027 (249 days)
Combat
Kills0
Losses4
Efficiency0%
Danger Ratio100%
ISK
Destroyed0
Lost673.7k
ISK Efficiency0%
Balance-673668
Solo
Solo Kills0
Solo Ratio0%
Final Blows0
Points0
Other
NPC Losses0
NPC Loss Ratio0%
Avg Kills/Day0.00
ActivityInactive
Nothing in the last 7d
Bio
Time-independent equation
The time-dependent Schr\xf6dinger equation described above predicts that wave functions can form standing waves, called stationary states.
These states are particularly important as their individual study later simplifies the task of solving the time-dependent Schr\xf6dinger equation for any state. Stationary states can also be described by a simpler form of the Schr\xf6dinger equation,
the time-independent Schr\xf6dinger equation.
H|Ψ> = E|Ψ>
where E is the energy of the system.
This is only used when the Hamiltonian itself is not dependent on time explicitly.
However, even in this case the total wave function is dependent on time as explained in the section on linearity below.
In the language of linear algebra, this equation is an eigenvalue equation.
Therefore, the wave function is an eigenfunction of the Hamiltonian operator with corresponding eigenvalue(s) E
Karma police, arrest this man He talks in maths!!
~ Choi du'jour
The time-dependent Schr\xf6dinger equation described above predicts that wave functions can form standing waves, called stationary states.
These states are particularly important as their individual study later simplifies the task of solving the time-dependent Schr\xf6dinger equation for any state. Stationary states can also be described by a simpler form of the Schr\xf6dinger equation,
the time-independent Schr\xf6dinger equation.
H|Ψ> = E|Ψ>
where E is the energy of the system.
This is only used when the Hamiltonian itself is not dependent on time explicitly.
However, even in this case the total wave function is dependent on time as explained in the section on linearity below.
In the language of linear algebra, this equation is an eigenvalue equation.
Therefore, the wave function is an eigenfunction of the Hamiltonian operator with corresponding eigenvalue(s) E
Karma police, arrest this man He talks in maths!!
~ Choi du'jour
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